# Singular

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 Font size: Tiny Small Normal Large Huge Font colour [quote="timoe"]Let I be an ideal generated by a finite number of binomials, and let I' be a larger ideal containing all polynomials p such that mp is contained in I for some monomial m. Is there an algorithm for computing I'?[/quote]
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Topic review - a problem in arithmetic dynamics
Author Message
 timoe
 Post subject: Re: a problem in arithmetic dynamics
 Thank you for the answer. However, the given quotient does not in general agree with I'. For example, if I is generated by s2-s and d4e+s, then I' contains the polynomial s-1 which is not in quotient(I,maxideal(1)). Thank you for the answer. However, the given quotient does not in general agree with I'. For example, if I is generated by s2-s and d4e+s, then I' contains the polynomial s-1 which is not in quotient(I,maxideal(1)).
 Posted: Wed Dec 02, 2015 8:24 pm
 hannes
 Post subject: Re: a problem in arithmetic dynamics
 That seems to be the ideal qotient: I::={f, with f*g in I and g in } orCode:quotient(I,maxideal(1)).For the algorithm seehttp://www.mathematik.uni-kl.de/~zca/Reports_on_ca/02/paper_html/node29.html That seems to be the ideal qotient: I::={f, with f*g in I and g in } or[code]quotient(I,maxideal(1))[/code].For the algorithm see[url]http://www.mathematik.uni-kl.de/~zca/Reports_on_ca/02/paper_html/node29.html[/url]
 Posted: Tue Dec 01, 2015 5:06 pm
 timoe
 Post subject: a problem in arithmetic dynamics
 Let I be an ideal generated by a finite number of binomials, and let I' be a larger ideal containing all polynomials p such that mp is contained in I for some monomial m. Is there an algorithm for computing I'? Let I be an ideal generated by a finite number of binomials, and let I' be a larger ideal containing all polynomials p such that mp is contained in I for some monomial m. Is there an algorithm for computing I'?
 Posted: Mon Nov 30, 2015 4:38 pm

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